continuous function
continuous-valued function

So before even we get to, is it continuous functions?

Most of the stuff you've met so far is continuous functions.

If not, what must be done to assure continuous function?

So, in this case, it is a random continuous function.

There is nothing specific about domains and continuous functions here.

Since this often is not ambiguous one also may speak of continuous functions.

The state-feedback control law is not a continuous function of time.

However, it is possible to move a sheaf from one space to another using a continuous function.

The norm is a continuous function on its vector space.

On the other hand, your weight loss is in fact a continuous function, so each piece of data should be attached.

Because especially when someone says, you know, this is what a continuous function is.

The actual question is more easily posed however in terms of continuous functions.

Handling and analysis of the data is easier, if it can be described using a continuous function.

To put it differently, the class C consists of all continuous functions.

This also shows that a vector norm is a continuous function.

So there are many continuous functions from L to .

Every continuous function f from a closed disk to itself has at least one fixed point.

Can there exist a continuous function which is not differentiable for any x?

The word map means always a continuous function between topological spaces.

On the continuity of the minimum set of a continuous function.

In other terms, this condition says that x and F can be separated by a continuous function.

When can "f" be extended to a continuous function on all of "X"?

All continuous functions are quasi-continuous but the converse is not true in general.

Definition: a continuous function is said to belong to class if:

Programs are then denoted by natural continuous functions between these functors.